The lifetime (in hours ) of a semiconductor laser has a lognormal distribution with theta = 10 and omega = 1.5 Determine the following in parts (a) and (b): a) Probability the lifetime is less than 1000 hours ? b) Probability the lifetime is less than 11000 hours given that it is more than 10000 hours?
The lifetime (in hours ) of a semiconductor laser has a lognormal distribution with theta = 10 and omega = 1.5 Determine the following in parts (a) and (b): a) Probability the lifetime is less than 1000 hours ? b) Probability the lifetime is less than 11000 hours given that it is more than 10000 hours?
A First Course in Probability (10th Edition)
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Author:Sheldon Ross
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The lifetime (in hours ) of a semiconductor laser has a lognormal distribution with theta = 10 and omega = 1.5 Determine the following in parts (a) and (b): a) Probability the lifetime is less than 1000 hours ?
b) Probability the lifetime is less than 11000 hours given that it is more than 10000 hours?
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VIEWStep 2: Calculate the probability that the lifetime is less than 1000 hours
VIEWStep 3: Calculate the probability that the lifetime is more than 10000 hours
VIEWStep 4: Compute the probability that the lifetime is between 10000 and 11000 hours
VIEWStep 5: Calculate P(X<11000|X>10000)
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